Transcription of nn) (cx ncx nn)
{{id}} {{{paragraph}}}
Example: confidence
nn) (cx ncx nn)
Common Derivatives and Integrals Visit for a complete set of Calculus I & II notes. 2005 Paul Dawkins Derivatives Basic Properties/Formulas/Rules ()()( )dcf xcfxdx =, c is any constant. ()( )()() ()fxgx fxgx = ( )1nndxnxdx =, n is any number. ()0dcdx=, c is any constant. ( )fgf g fg = + (Product Rule) 2ff g fggg = (Quotient Rule) ( )()()( )()()df gxf gx g xdx = ( Chain Rule) ( )()( )()gxgxdgxdx =ee ( )()( )( )lngxdgxdxg x = Common Derivatives Polynomials ( )0dcdx= ( )1dxdx= ()dcxcdx= ( )1nndxnxdx = ( )1nndcxncxdx = Trig Functions ()sincosdxxdx= ()cossindxxdx= ()2tansecdxxdx= ()secsec tandxxxdx= ()csccsc cotdxxxdx= ()2cotcscdxxdx= Inverse Trig Functions ()121sin1dxdxx = ()121cos1dxdxx = ()121tan1dxdxx =+ ()121sec1dxdxxx = ()121csc1dxdxxx = ()121cot1dxdxx = + Exponential/Logarithm Functions ( )( )lnxxdaaadx= ( )xxddx=ee ( )()1ln,0dxxdxx=> ()1ln,0dxxdxx= ( )()1log,0lnadxxdxxa=> Hyperbolic Trig Functions ()sinhcoshdxxdx= ()coshsinhdxxdx= ()2tanhsechdxxdx= ()sechsech tanhdxxxdx= ()cschcsch cothdxxxdx= ()2cothcschdxxdx= Common Derivatives and Integrals Visit for a complete set of Calculus I & II notes.
∫sinh coshudu u c= + ∫sech tanh sech u udu u c−+= ∫sech tanh2udu u c= + ∫cosh sinhudu u c= + ∫csch coth csch u udu u c−+= ∫csch coth2udu u c− += ∫tanh ln coshudu u c= +( ) ∫sech tan sinhudu =−1 u c+ Miscellaneous 22 11 ln 2 u a du c a u a ua + =+ −− ⌠ ⌡ 22 11 ln 2 ua du c u a a u a − =+ −+ ⌠ ⌡ 2 22 22 ln ...
Loading..
Information
Domain:
Source:
Link to this page:
Please notify us if you found a problem with this document: